Magnetohydrodynamic instabilities in stellar radiative regions. I. Linear study of shear-driven instabilities
V. Durepaire (1), L. Petitdemange (1), K. Belkacem (1), A. Guseva (2, 1), L. Manchon (1), R. Hollerbach (3), and F. Daniel (4) ((1) LIRA, Observatoire de Paris, Universit\'e PSL, CNRS, Sorbonne Universit\'e, Universit\'e Paris Cit\'e, 5 place Jules Janssen, 92195 Meudon

TL;DR
This study conducts a linear stability analysis of shear-driven magnetohydrodynamic instabilities in stellar radiative zones, revealing conditions under which these instabilities grow rapidly and can influence stellar evolution.
Contribution
It introduces a comprehensive numerical approach that extends classical stability criteria by including stratification and magnetic tension effects, and provides practical growth-time formulas for stellar modeling.
Findings
Standard MRI criteria are recovered and extended.
Stratification and magnetic tension influence instability growth.
Instabilities can grow rapidly in subgiants and young red giants.
Abstract
This paper is the first in a series investigating magnetohydrodynamic instabilities that may contribute to angular-momentum transport and magnetic-field evolution in stellar radiative zones. We focus on shear-driven instabilities, specifically the Goldreich-Schubert-Fricke (GSF) instability and the magnetorotational instability (MRI), which are expected to play key roles in the internal dynamics of radiative regions. We carried out a local linear stability analysis using a numerical approach that extends beyond classical limiting cases and includes stabilizing effects such as stratification and magnetic tension, allowing the exploration of realistic flow regimes. These results were validated through a global mode analysis in a Taylor-Couette configuration. We recovered the standard MRI and azimuthal MRI stability criteria and quantified the effects of stratification, magnetic tension,…
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Taxonomy
TopicsAstrophysics and Star Formation Studies · Stellar, planetary, and galactic studies · Solar and Space Plasma Dynamics
